In problems 1 and 2 the heat equation is in the form . t -Ko Ju Jx Q. [1.](5pts) Determine the equilibrium solutions for the heat equation if a. Q = 0, and the boundary conditions at x = 0: u (0,t) - 2 (0,t) u(L,t) = T. = 0, and at x =L: [2.](5pts) If Q/ Ko = e* - B for what value of there is the equilibrium solution with the boundary conditions (0,t) = 0, -(L,t) = 0. -